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Memristance controlling approach based on modification of linear M–q curve

Memristance controlling approach based on modification of linear M–q curve
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摘要 The memristor has broad application prospects in many fields, while in many cases, those fields require accurate impedance control. The nonlinear model is of great importance for realizing memristance control accurately, but the im- plementing complexity caused by iteration has limited the actual application of this model. Considering the approximate linear characteristics at the middle region of the memristance-charge (M-q) curve of the nonlinear model, this paper pro- poses a memristance controlling approach, which is achieved by linearizing the middle region of the M-q curve of the nonlinear memristor, and establishes the linear relationship between memristances M and input excitations so that it can realize impedance control precisely by only adjusting input signals briefly. First, it analyzes the feasibility for linearizing the middle part of the M-q curve of the memristor with a nonlinear model from the qualitative perspective. Then, the lin- earization equations of the middle region of the M-q curve is constructed by using the shift method, and under a sinusoidal excitation case, the analytical relation between the memristance M and the charge time t is derived through the Taylor series expansions. At last, the performance of the proposed approach is demonstrated, including the linearizing capability for the middle part of the M-q curve of the nonlinear model memristor, the controlling ability for memristance M, and the influence of input excitation on linearization errors. The memristor has broad application prospects in many fields, while in many cases, those fields require accurate impedance control. The nonlinear model is of great importance for realizing memristance control accurately, but the im- plementing complexity caused by iteration has limited the actual application of this model. Considering the approximate linear characteristics at the middle region of the memristance-charge (M-q) curve of the nonlinear model, this paper pro- poses a memristance controlling approach, which is achieved by linearizing the middle region of the M-q curve of the nonlinear memristor, and establishes the linear relationship between memristances M and input excitations so that it can realize impedance control precisely by only adjusting input signals briefly. First, it analyzes the feasibility for linearizing the middle part of the M-q curve of the memristor with a nonlinear model from the qualitative perspective. Then, the lin- earization equations of the middle region of the M-q curve is constructed by using the shift method, and under a sinusoidal excitation case, the analytical relation between the memristance M and the charge time t is derived through the Taylor series expansions. At last, the performance of the proposed approach is demonstrated, including the linearizing capability for the middle part of the M-q curve of the nonlinear model memristor, the controlling ability for memristance M, and the influence of input excitation on linearization errors.
出处 《Chinese Physics B》 SCIE EI CAS CSCD 2014年第11期595-601,共7页 中国物理B(英文版)
基金 supported by the National Natural Science Foundation of China(Grant No.61171017)
关键词 MEMRISTOR memristive system linear model nonlinear model memristor, memristive system, linear model, nonlinear model
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参考文献21

  • 1Slipko V A, Pershin Y V and Di Ventra M 2013 Phys. Rev. E 87 042103.
  • 2Liu H J, Li Z W, Bu K, Sun Z L and Nie H S 2014 Chin. Phys. B 23 048401.
  • 3Li Z W, Liu H J and Xu X 2013 Acta Phys. Sin. 62 96401 (in Chinese).
  • 4Chua L O 1971 IEEE Trans. Circ. Theory 18 507.
  • 5Strukov D B, Snider G S, Stewart D R and Williams R S 2008 Nature 453 80.
  • 6Jung C, Choi J and Min K 2012 IEEE Trans. Nanotechnol. 11 611.
  • 7Eshraghian K, Kyoung-Rok C, Kavehei O, Soon-Ku K, Abbott D and Sung-Mo S K 2011 IEEE Transactions on Very Large Scale Integration Systems 19 1407.
  • 8Iu H H C, Yu D S, Fitch A L, Sreeram V and Chen H 2011 IEEE Trans. Circ. Sys. 58 1337.
  • 9Bao B C, Hu W, Xu J P, Liu Z and Zou L 2011 Acta Phys. Sin. 60 120502 (in Chinese).
  • 10Sun J, Shen Y, Zhang G, Wang Y and Cui G 2013 Chin. Phys. B 22 040508.

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